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- W4283332018 abstract "We study upper and lower bounds for the pull-in voltage and the pull-in distance for the one-dimensional prescribed mean curvature problem arising in MEMS $ begin{equation*} left {begin{array}{l} - left( frac{u^{ prime } (x)}{sqrt{1 +left (u^{ prime } (x)right )^{2}}} right)^{ prime } = frac{lambda }{(1 -u)^{p}} , u <1 , -L <x <L, u ( -L) = u (L) = 0, end{array}right . end{equation*} $ where $ lambda > 0 $ is a bifurcation parameter, and $ p, L > 0 $ are two evolution parameters. We further study monotonicity properties and asymptotic behaviors for the pull-in voltage and pull-in distance with respect to positive parameters $ p $ and $ L $." @default.
- W4283332018 created "2022-06-24" @default.
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- W4283332018 date "2022-01-01" @default.
- W4283332018 modified "2023-10-17" @default.
- W4283332018 title "Upper and lower bounds for the pull-in voltage and the pull-in distance for a generalized MEMS problem" @default.
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- W4283332018 doi "https://doi.org/10.3934/mbe.2022321" @default.
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